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Multi-manifold locality graph preserving analysis for hyperspectral image classification

机译:用于高光谱图像分类的多流形局部图保存分析

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Manifold learning has been successfully applied to hyperspectral image (HSI) classification by modeling different land covers as a smooth manifold embedded in a high-dimensional space. However, traditional manifold learning algorithms were proposed with the assumption of single manifold structure in HSI, while the samples in different subsets may belong to different sub-manifolds. In this paper, a novel dimensionality reduction (DR) method called multi-manifold locality graph preserving analysis (MLGPA) was proposed for feature learning of HSI data. According to the label information of HSI, MLGPA divides the samples data into different subsets, and each subset is treated as a sub-manifold. Then, it constructs a within-manifold graph and a between-manifold graph for each sub-manifold to characterize within-manifold compactness and between-manifold separability, and a discriminant projection matrix can be obtained by maximizing the between-manifold scatter and minimizing the within-manifold scatter simultaneously. Finally, low-dimensional embedding features of different sub-manifolds are fused to improve the classification performance. MLGPA can effectively reveal the multi-manifold structure and improve the classification performance of HSI. Experimental results on three real-world HSI data sets demonstrate that MLGPA is superior to some state-of-the-art methods in terms of classification accuracy. (C) 2020 Elsevier B.V. All rights reserved.
机译:通过将不同的土地覆盖物建模为嵌入高维空间的平滑流形,流形学习已成功应用于高光谱图像(HSI)分类。然而,传统的流形学习算法是在HSI中采用单一流形结构的前提下提出的,而不同子集中的样本可能属于不同的子流形。本文提出了一种新的降维方法,称为多流形局部图保存分析(MLGPA),用于HSI数据的特征学习。根据HSI的标签信息,MLGPA将样本数据分为不同的子集,每个子​​集被视为一个子流形。然后,它为每个子流形构造一个流形内图和一个流形间图,以表征流形内的紧度和流形间的可分离性,并通过最大化流形间的散度并最小化流形来获得判别投影矩阵。流形内的散射同时发生。最后,融合了不同子流形的低维嵌入特征,以提高分类性能。 MLGPA可以有效地揭示多流形结构,提高HSI的分类性能。在三个实际HSI数据集上的实验结果表明,MLGPA在分类准确度方面优于某些最新方法。 (C)2020 Elsevier B.V.保留所有权利。

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